30103edo - Revision history

Lériendil at 19:14, 13 April 2025

2025-04-13T19:14:41Z

← Older revision		Revision as of 19:14, 13 April 2025
Line 6:		Line 6:
	=== As an interval size measure ===		=== As an interval size measure ===
	Since logarithm of 2 in base 10 is equal to 0.30102999..., one step of 30103edo comes exceptionally close to being one step of an otherwise perfectly decimal tuning system, [[100000ed10]], similar to heptameride being one step of [[301edo]] and savart being one step of [[1000ed10]]. It was named '''jot''' by Augustus de Morgan in 1864.		Since logarithm of 2 in base 10 is equal to 0.30102999..., one step of 30103edo comes exceptionally close to being one step of an otherwise perfectly decimal tuning system, [[100000ed10]], similar to heptameride being one step of [[301edo]] and savart being one step of [[1000ed10]]. It was named '''jot''' by Augustus de Morgan in 1864.

			Any integer [[Gallery of arithmetic pitch sequences#APS of jots\|arithmetic pitch sequence of ''n'' jots]] is technically a subset of 30103edo, since it is every ''n''th step of 30103edo.

	=== Prime harmonics ===		=== Prime harmonics ===

VectorGraphics: Removed info about wrong edo

2025-04-13T18:39:46Z

Removed info about wrong edo

← Older revision		Revision as of 18:39, 13 April 2025
Line 6:		Line 6:
	=== As an interval size measure ===		=== As an interval size measure ===
	Since logarithm of 2 in base 10 is equal to 0.30102999..., one step of 30103edo comes exceptionally close to being one step of an otherwise perfectly decimal tuning system, [[100000ed10]], similar to heptameride being one step of [[301edo]] and savart being one step of [[1000ed10]]. It was named '''jot''' by Augustus de Morgan in 1864.		Since logarithm of 2 in base 10 is equal to 0.30102999..., one step of 30103edo comes exceptionally close to being one step of an otherwise perfectly decimal tuning system, [[100000ed10]], similar to heptameride being one step of [[301edo]] and savart being one step of [[1000ed10]]. It was named '''jot''' by Augustus de Morgan in 1864.

	~~Any integer [[Gallery of arithmetic pitch sequences#APS of jots\|arithmetic pitch sequence of ''n'' jots]] is technically a subset of 30130edo, since it is every ''n''th step of 30130edo.~~

	=== Prime harmonics ===		=== Prime harmonics ===

Francium: changed EDO intro to ED intro

2025-02-21T05:48:04Z

changed EDO intro to ED intro

← Older revision		Revision as of 05:48, 21 February 2025
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	{{Infobox ET}}		{{Infobox ET}}
	{{~~EDO~~ intro~~\|30103~~}}		{{ED intro}}

	30103edo is consistent in the 11-odd-limit and is otherwise a strong 2.3.5.17 subgroup tuning.		30103edo is consistent in the 11-odd-limit and is otherwise a strong 2.3.5.17 subgroup tuning.

BudjarnLambeth: Add line

2024-12-13T03:31:10Z

Add line

← Older revision		Revision as of 03:31, 13 December 2024
Line 6:		Line 6:
	=== As an interval size measure ===		=== As an interval size measure ===
	Since logarithm of 2 in base 10 is equal to 0.30102999..., one step of 30103edo comes exceptionally close to being one step of an otherwise perfectly decimal tuning system, [[100000ed10]], similar to heptameride being one step of [[301edo]] and savart being one step of [[1000ed10]]. It was named '''jot''' by Augustus de Morgan in 1864.		Since logarithm of 2 in base 10 is equal to 0.30102999..., one step of 30103edo comes exceptionally close to being one step of an otherwise perfectly decimal tuning system, [[100000ed10]], similar to heptameride being one step of [[301edo]] and savart being one step of [[1000ed10]]. It was named '''jot''' by Augustus de Morgan in 1864.

			Any integer [[Gallery of arithmetic pitch sequences#APS of jots\|arithmetic pitch sequence of ''n'' jots]] is technically a subset of 30130edo, since it is every ''n''th step of 30130edo.

	=== Prime harmonics ===		=== Prime harmonics ===

Fredg999: External link

2024-07-07T22:39:26Z

External link

← Older revision		Revision as of 22:39, 7 July 2024
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	=== Prime harmonics ===		=== Prime harmonics ===
	{{harmonics in equal\|30103}}		{{harmonics in equal\|30103}}

			== External links ==
			* [http://tonalsoft.com/enc/j/jot.aspx jot] on [[Tonalsoft Encyclopedia]]

Fredg999: Misc. edits

2024-07-07T22:36:43Z

Misc. edits

← Older revision		Revision as of 22:36, 7 July 2024
Line 3:		Line 3:

	30103edo is consistent in the 11-odd-limit and is otherwise a strong 2.3.5.17 subgroup tuning.		30103edo is consistent in the 11-odd-limit and is otherwise a strong 2.3.5.17 subgroup tuning.

	=== As an interval size measure ===		=== As an interval size measure ===
			Since logarithm of 2 in base 10 is equal to 0.30102999..., one step of 30103edo comes exceptionally close to being one step of an otherwise perfectly decimal tuning system, [[100000ed10]], similar to heptameride being one step of [[301edo]] and savart being one step of [[1000ed10]]. It was named '''jot''' by Augustus de Morgan in 1864.

	Since logarithm of 2 in base 10 is equal to 0.30102999..., one step of 30103edo comes exceptionally close to being one step of an otherwise perfectly decimal tuning system, [[100000ed10]], similar to heptameride being one step of [[301edo]] and savart being one step of [[1000ed10]]. It was named [[jot]] by Augustus de Morgan in 1864.
	=== Prime harmonics ===		=== Prime harmonics ===
	{{harmonics in equal\|30103}}		{{harmonics in equal\|30103}}

BudjarnLambeth at 07:15, 9 July 2023

2023-07-09T07:15:32Z

← Older revision		Revision as of 07:15, 9 July 2023
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	~~{{novelty}}{{stub}}~~{{Infobox ET}}		{{Infobox ET}}
	{{EDO intro\|30103}}		{{EDO intro\|30103}}

BudjarnLambeth at 04:09, 9 July 2023

2023-07-09T04:09:58Z

← Older revision		Revision as of 04:09, 9 July 2023
Line 1:		Line 1:
	{{Infobox ET}}		{{novelty}}{{stub}}{{Infobox ET}}
	{{EDO intro\|30103}}		{{EDO intro\|30103}}

Eliora at 02:12, 30 May 2023

2023-05-30T02:12:56Z

← Older revision		Revision as of 02:12, 30 May 2023
Line 1:		Line 1:
	{{Infobox ET}}		{{Infobox ET}}
	{{EDO intro\|30103}}		{{EDO intro\|30103}}

	30103edo is consistent in the 11-odd-limit and is otherwise a strong 2.3.5.17 subgroup tuning.		30103edo is consistent in the 11-odd-limit and is otherwise a strong 2.3.5.17 subgroup tuning.
	=== As an interval size measure ===		=== As an interval size measure ===

Eliora: Created page with "{{Infobox ET}} {{EDO intro|30103}} 30103edo is consistent in the 11-odd-limit and is otherwise a strong 2.3.5.17 subgroup tuning. === As an interval size measure === Since lo..."

2023-05-30T02:12:36Z

Created page with "{{Infobox ET}} {{EDO intro|30103}} 30103edo is consistent in the 11-odd-limit and is otherwise a strong 2.3.5.17 subgroup tuning. === As an interval size measure === Since lo..."

New page

{{Infobox ET}}
{{EDO intro|30103}}
30103edo is consistent in the 11-odd-limit and is otherwise a strong 2.3.5.17 subgroup tuning.
=== As an interval size measure ===

Since logarithm of 2 in base 10 is equal to 0.30102999..., one step of 30103edo comes exceptionally close to being one step of an otherwise perfectly decimal tuning system, [[100000ed10]], similar to heptameride being one step of [[301edo]] and savart being one step of [[1000ed10]]. It was named [[jot]] by Augustus de Morgan in 1864.
=== Prime harmonics ===
{{harmonics in equal|30103}}